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Crapless craps, also known as bastard craps, is a simple version of the original craps game, and is normally played as an online private game. The biggest difference between crapless craps and original craps is that the shooter (person throwing the dice) is at a far greater disadvantage and has a house edge of 5.38%.
To roll a 2, 3, or 12 on the come out roll. A player betting on the Pass line or Come loses on crap out, but the roll does not lose when a point is established. Don't Pass and Don't Come wins if a 2 or 3 craps is rolled on come out, but ties (pushes) if a 12 is rolled on come out. The shooter may continue rolling after crapping out. craps
It is not known for certain, but the most likely origin of the phrase is the dice game "hazard", a more complicated version of the modern game of craps. [1]Michael Quinion, a British etymologist, writing on his website on linguistics, says, "It is thought that the expression was originally to set on cinque and sice (from the French numerals for five and six).
Hazard is an early English game played with two dice; it was mentioned in Geoffrey Chaucer's Canterbury Tales in the 14th century. Despite its complicated rules, hazard was very popular in the 17th and 18th centuries and was often played for money.
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One typical contemporary dice game is craps, where two dice are thrown simultaneously and wagers are made on the total value of the two dice. Dice are frequently used to introduce randomness into board games , where they are often used to decide the distance through which a piece will move along the board (as in backgammon and Monopoly ).
By definition, Cee-lo is a banking game, meaning that the players bet against an established banker, and it is a "point game", meaning that some dice rolls establish a point for the player (similar to the popular dice game craps). In this game, one person is established as the banker, and all other players make even money bets against the bank ...
In probability theory, the craps principle is a theorem about event probabilities under repeated iid trials. Let E 1 {\displaystyle E_{1}} and E 2 {\displaystyle E_{2}} denote two mutually exclusive events which might occur on a given trial.